" Q."25" Equaikn of one of the latusrectiun of the trypertoia "(10z-5)^(2)+(10y-2)^(2)=9(3x+4y-7)^(2)" is "

Equation of one of the latusrectum of the hyperbola (10x-5)^(2)+(10y-2)^(2)=9(3x+4y-7)^(2)

Equation of one of the latusrectum of the hyperbola (10x - 5)^2 + (10y - 2)^2 = 9(3x + 4y - 7)^2 is

Divide 10y^(2)z^(3) by 5y^(2)z

if the equation (10x-5)^(2)+(10y-4)^(2)=lambda^(2)(3x+4y-1)^(2) represents a hyperbola then

The radius of the circle of intersection of the sphere x^2 +y^2 +z^2=9 by the plane 3x +4y +5z=5 is

If the equation (10x-5)^(2)+(10y -4)^(2)=lambda^(2) (3x+4y-1)^(2) represents a hyperbola then

The coordinates of the point of intersection of the lines (x-1)/1=(y+2)/3=(z-2)/(-2) with the plane 3x+4y+5z-25=0 is (A) (5,6,-10) (B) (5,10,-6) (C) (-6,5,10) (D) (-6,10,5)

The coordinates of the point of intersection of the lines (x-1)/1=(y+2)/3=(z-2)/(-2) with the plane 3x+4y+5z-25=0 is (A) (5,6,-10) (B) (5,10,-6) (C) (-6,5,10) (D) (-6,10,5)